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Write the region in which the optimal value of objective function may or may not exist. |
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Answer» If R is unbounded ,where R is the feasible region ,then a maximum or a minimum value of the objective function may not exist. Step 1: If the feasible region for a LPP is unbounded, then the objective function Z = ax+b may or may not exist. Step 2: Unbounded means that the feasible region does extend indefinitely in any direction. |
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